"Code of the Lifemaker" is a science fiction novel written by author James P. Hogan, published in 1983. The story is set in the distant future and explores themes of artificial intelligence, alien life, and the evolution of technology. The plot mainly revolves around a group of scientists who discover a series of mysterious structures on Saturn’s moon, Titan. As they investigate, they encounter complex robotic life forms called "Lifemakers," which are the products of an advanced alien civilization.

Samuel Verblunsky is a mathematician known for his work in the field of complex analysis and operator theory, particularly in relation to the study of orthogonal polynomials and their applications in various mathematical settings. His contributions have influenced various areas in mathematics, including spectral theory and the theory of analytic functions.

Wendy Hall is a prominent computer scientist known for her work in the fields of web science and artificial intelligence. She is a professor of computer science at the University of Southampton in the UK and has significantly contributed to the development of the Semantic Web. Wendy Hall is also known for her research on the implications of digital technologies and data, particularly regarding their impact on society. In addition to her academic work, she has held various leadership roles in professional organizations and initiatives aimed at promoting computer science and technology.

Ivan D. London and Miriam London are figures associated with a significant multimedia project known as "Songs of Freedom." This project focuses on the music and history associated with Jewish resistance during the Holocaust. Their work emphasizes the importance of preserving the cultural memory and historical experiences of Jewish communities during this tragic period.

John Howard Van Amringe (1835-1915) was an American mathematician and educator known for his contributions to mathematical instruction and curriculum development in the United States. He served as a professor of mathematics at Columbia University and was influential in shaping mathematics education during the 19th century. He is most notably recognized for his work on mathematics textbooks and educational reforms, as well as his role in establishing standards for teaching mathematics in schools.

"Logic books" generally refer to texts that discuss the principles and methods of reasoning, critical thinking, and argumentation. These books can cover a wide range of topics, including formal logic, informal logic, symbolic logic, and various logical fallacies. They might be used in academic settings, such as philosophy, mathematics, computer science, and linguistics, as well as by individuals interested in improving their reasoning skills.

Mathematics textbooks are educational books that are specifically designed to teach concepts, theories, and methods related to mathematics. These textbooks can cover a wide range of mathematical topics, from basic arithmetic and algebra to advanced calculus, statistics, and abstract algebra. Here are some key features of mathematics textbooks: 1. **Structured Learning**: They usually follow a structured framework, starting with foundational concepts and gradually progressing to more complex material.

"A Metric America" is a report published by the National Academy of Sciences in 1996 that addresses the topic of the United States' adoption of the metric system. The report discusses the benefits of transitioning to a metric-based measurement system, including potential advantages for trade, commerce, and education. It emphasizes the need for a gradual and systematic approach to implementing metric measurements in various sectors of American society.

The Art Gallery Theorem is a result in computational geometry that addresses the problem of determining how many guards are needed to observe an art gallery (which can be represented as a polygon). The theorem states that for any simple polygon with \( n \) vertices, at most \( \left\lfloor \frac{n}{3} \right\rfloor \) guards are sufficient to cover the entire area of the polygon.

"Divine Proportions: Rational Trigonometry to Universal Geometry" is a book authored by Norman J. Wildberger, which presents an alternative approach to traditional trigonometry and geometry. In this work, Wildberger critiques the conventional methods used in these fields and introduces the concept of "Rational Trigonometry." The main premise of Rational Trigonometry is to replace the traditional sine, cosine, and tangent functions with more straightforward geometric concepts based on rational numbers.

Bronshtein and Semendyayev typically refer to authors of a well-known reference book titled "Handbook of Mathematics," also known as the "Bronshtein and Semendyayev Handbook." This handbook is a comprehensive resource that encompasses a wide range of mathematical topics, including algebra, calculus, geometry, and various mathematical constants and formulas. The book is used by students, educators, and professionals in various fields of science and engineering for quick reference and problem-solving.

"Convex Polyhedra" is a significant mathematical book authored by G. B. F. (George B. F.) H. R. (Herman R.) A. (Alfred) Schleinck and F. G. (Frank G.) L. (Lothar) Schenker, originally published in 1970.

"Euclid and His Modern Rivals" is a book written by the mathematician and philosopher in the early 20th century, Alfred North Whitehead. Published in 1903, the work is known for its critique of the foundational aspects of mathematics, particularly in relation to Euclidean geometry and the developments that followed in modern mathematics.

"Euclides Danicus" refers to the Danish edition of the mathematical work attributed to the ancient Greek mathematician Euclid, primarily known for his work in geometry, notably the "Elements." The term might be used in a specific context, such as a publication, translation, or interpretation of Euclid’s work that has been adapted or edited for a Danish-speaking audience. If it pertains to a specific book, author, or scholarly work, more details would be necessary to provide a precise explanation.

"Harmonices Mundi," also known as "The Harmony of the World," is a work by the German mathematician and astronomer Johannes Kepler, published in 1619. This book is significant in the history of science as it presents Kepler's theories about the relationships between the distances of the planets from the Sun and their respective orbital periods.

"Horologium Oscillatorium" is a significant work in the history of science, written by the French philosopher and mathematician Christiaan Huygens and published in 1673. The title translates to "The Oscillating Clock" or "The Oscillating Timepiece." In this treatise, Huygens describes his research on the principles of pendulum motion, particularly how pendulums can be used to improve the accuracy of clocks.

"IJP The Book of Surfaces" is a comprehensive publication that presents the work and philosophy of IJP (Iris Van Herpen), a well-known fashion designer recognized for her innovative designs that blend art, technology, and fashion. The book typically features various facets of her creative process, showcasing her exploration of materials, textures, and architectural concepts in her collections.

"Sumario Compendioso," often referred to in the context of literature and historical texts, is a Spanish term that translates to "Concise Summary" or "Brief Summary." Depending on the specific context, it can refer to various writings or documents that aim to provide a succinct overview of a larger work or subject matter. In many instances, such summaries are used to distill complex ideas, themes, or events into a more manageable form for easier understanding or reference.

The "Jade Mirror of the Four Unknowns" (Chinese: "Sì wú zhī yì" or "四无知义") is a historical Chinese text attributed to the poet and scholar Liu Yuxi (772–842 CE) of the Tang dynasty. The work is a philosophical text that explores themes of knowledge, self-cultivation, and the nature of the universe.

The "Mathematical Foundations of Quantum Mechanics" is a field of study that focuses on the rigorous mathematical formulation and interpretation of quantum mechanics, which is the fundamental theory describing the physical properties of nature at the scale of atoms and subatomic particles. This subject addresses the abstract mathematical structures that underpin quantum mechanics and aims to clarify concepts, axioms, and the logical structure of the theory.